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We use a finite element approximation and we design a numerical scheme for computations.
In this scheme, we use a finite element method to approximate the solid vibrations and the near wave field.
We use a finite element (FEM) formulation of the level set method to model geological fluid flow problems involving interface propagation.
This constraint is thus approximated by a second order polynomial expansion which is fitted to numerical simulations that use a Finite Element Method (FEM).
We calculate the dispersive behavior of propagating waves using a discrete particle model for simple zero-offset cases, while we use a finite element method for simulating the rattling motions of particles under non-zero offsets.
We use a finite element method to solve the coupled wave propagation problem in underground porous media and a modal decomposition method to solve the dynamic ordinary differential equations given by the finite element method.
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We discretize the VI problems using a finite element method.
The virtual simulation is performed using a finite element software.
We conduct this study computationally using a finite element approach.
The model uses a finite element method adopted by ANSYS.
Numerical results are obtained by using a finite element technique.
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